A 900.0kg car is taking a turn of radius 99m at constant speed. The coefficient of static friction between the car tires and the road is 0.63 a) Draw a free body diagram and use it to show what is causing the centripetal force in this case. b) Find the maximum speed at which this curve can be taken, c) What would happen if you took the curve at a greater speed? What would happen if you took the curve at lower speed?

Q: If a car takes a banked curve at less than the ideal speed, friction is needed to keep it from…

A: Since tana=v^2/rg. a=15' r=110m. Therefore -v=(tana×rg)^0.5. =17m/s

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Q: If a car takes a banked curve at less than the ideal speed, friction is needed to keep it from…

A: Given: Radius, r = 85 mAngle = 15oFind; (a) The ideal speed, v.(b) The minimum coefficient of…

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A:

Q: 15) In order for a car to negotiate the banked curve, it needs to travel at a minimum speed. If…

A: Radius of curve (r) = 60 m Banking angle (θ) = 14o

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Q: need help

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Q: If a car takes a banked curve at less than a given speed, friction is needed to keep it from sliding…

A:

Q: If a car takes a banked curve at less than the ideal speed, friction is needed to keep it from…

A: It is given that,

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A:

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A: Solution: given that radius r = 80 m theta = 15 degree v2 = 30 km /h=8.33 m/s

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Q: passes

A: Given: Mass of the car = 1800 Kg The radius of the car = 22 m speed of the car = 27.4 Km/hr =7.61…

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A: (a) The ideal speed be calculated as, tanθ=v2rgv=rgtanθ=140 m9.8 m.s-2tan18°=445.79≃21.11…

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A: Write the given values below. R=250 mμs=0.9

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A: "Since you have posted a question with multiple sub-parts, we will solve the first three sub-parts…

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A: A) radius of curve (r) = 85 m banking angle (θ) = 15o

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A:

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Centripetal Force

A particle, body, object or certain mass while travelling in a rotational path or semicircular path, experiences an inertia force. If that inertia force pulls the towards the inward of the imaginary circle in the rotation, it is termed as centripetal force.